Show that the relative error in computing the volume of cube, due to an error in measuring its edge, is approximately equal to three times the relative error in the edge.

Show that the relative error in computing the volume of a sphere, due to an error in measuring the radius, is approximately equal to three times the relative error in the radius.

Show that the relative error in computing the volume of a sphere, due to an error in measuring the radius, is approximately equal to three times the relative error in the radius.

Show that the relative error in the volume of a sphere, due to an error in measuring the diameter, is three times the relative error in the diameter.

Show that the relative error in the volue of a sphere due to an error in measurement of radius is thhree times the relative error in radius.

If the relative error in measuring the radius of a circular plane is alpha , find the relative error in measuring its area.

If the relative error in measuring the radius of a circular plane is alpha , find the relative error in measuring its area.

Show that the relative error in the n^(th) power of a number is 'n' times the relative error in that number

If the percentage error in the edge of a cube is 1, then error in its volume, is

If the percentage error in the edge of a cube is 1, then error in its volume, is

Find the percentage error in calculating the volume of a cubical box if an error of 1% is made in measuring the length of edges of the cube.